Method of pci and cqi estimation in cdma systems

ABSTRACT

A method includes: receiving symbols from antenna(s); calculating average-channel estimates of the symbols over a measurement period; forming a channel matrix from the average-channel estimates; calculating a power ratio between a closed-loop mode and an open-loop mode for each PCI using the channel matrix; calculating RSCP value(s) and ISCP value(s) corresponding to the antenna(s); averaging the RSCP value(s) and ISCP value(s) over the antenna(s) to provide averaged RSCP and ISCP; calculating open-loop SINR from the averaged RSCP and ISCP; calculating SINR for stream(s) for each PCI from the power ratio and the open-loop SINR; determining TBS for a single stream from a single-stream-CQI table using calculated SINR; determining TBS for all streams from a dual-stream-CQI table using calculated SINR; comparing the TBS of the single stream and TBS of the dual stream to determine whether to select single stream or dual stream; and determining PCI and CQI for the stream(s).

This application is based upon and claims the benefit of priority from Australian Provisional Patent Application 2009904046, filed on Aug. 25, 2009, the disclosure of which is incorporated herein in its entirety by reference.

TECHNICAL FIELD

The present invention relates to wireless communications systems, and more particularly to a method of Precoding Control Indicator (PCI) and Channel Quality Indicator (CQI) estimation in Code Division Multiple Access (CDMA) systems, and in particular, Multiple Input Multiple Output (MIMO) CDMA systems.

BACKGROUND ART

In MIMO CDMA systems it is desirable to estimate PCI and CQI since these parameters have an effect on throughput of the system.

It would therefore be desirable to provide a simple and effective method of estimating SINR, PCI and CQI. It would further be describable to provide a SINR calculation method which can be used for all transmission modes (e.g. MIMO, SISO etc)

It will be appreciated that a reference herein to any matter which is given as prior art is not to be taken as an admission that that matter was, in Australia or elsewhere, known or that the information it contains was part of the common general knowledge as at the priority date of the claims forming part of this specification.

SUMMARY OF INVENTION

With this in mind, one aspect of the present invention provides a method for estimating PCI and CQI of one or more data streams, each of the one or more data streams including a plurality of symbols, wherein the method includes:

(a) receiving a plurality of symbols from the one or more antennas;

(b) calculating average channel estimates of the plurality of symbols over a measurement period;

(c) forming a channel matrix from the averaged channel estimates;

(d) calculating a power ratio between a closed-loop mode and an open-loop mode for each PCI based on the channel matrix;

(e) calculating one or more Received Signal Code Power (RSCP) values and one or more Interference Signal Code Power (ISCP) values corresponding to the one or more transmit antennas;

(f) Averaging both the RSCP values and ISCP values over the one or more antennas to provide an averaged RSCP value and an averaged ISCP value;

(g) Calculating the open-loop SINR from the averaged RSCP and ISCP;

(h) Calculating the SINR for the one or more streams for each PCI from the power ratio and the open-loop SINR;

(i) determining the Transport Block Size (TBS) for a single stream from a single stream CQI table using calculated SINR;

(j) determining the TBS for all streams from a dual stream CQI table using calculated SINR;

(k) comparing the TBS of the single stream and total TBS of the dual stream to determine if the PCI is single stream or dual stream; and

(l) determining PCI and CQI for the streams.

Advantageously, a simple and effective method of SINR estimation is provided based on estimation of power ratio between close-loop and open loop. In a further advantage, the SINR calculation can be used for all transmission modes.

The PCI is the index k of the weight w₂(k); the 3GPP standard defines the weights w₁, w₂(k), w₃, w₄(k) as:

${w_{3} = {w_{1} = \frac{1}{\sqrt{2}}}},{{w_{4}(k)} = {- {w_{2}(k)}}},{{w_{2}(k)} \in {\left\{ {\frac{1 + j}{2},\frac{1 - j}{2},\frac{{- 1} + j}{2},\frac{{- 1} - j}{2}} \right\}.}}$

Preferably, three RSCP values and three ISCP values corresponding to the one or more transmit antennas are generated.

Preferably, at step (b), the measurement period is determined by a period of N symbols which includes 2 slots of 10 symbols and A symbols of the other slots at either end of the slot such that N=20+2A.

Preferably, at step (b), calculating average channel estimates is determined by the expression:

${h_{ab}(l)} = {\frac{1}{M}{\sum\limits_{i = m}^{m + M - 1}\; {{\overset{\sim}{h}}_{{ab},i}(l)}}}$ a = 1, 2 b = 1, 2 l = 0, 1, …  , L − 1

where {tilde over (h)}_(ab,i)(l) is the i-th channel estimate of the a-th received antenna, b-th transmit antenna of l-th path and M is the symbols of the measurement period.

Preferably, at step (c), the channel matrix is:

${H_{1} = \begin{bmatrix} {{h_{11}(0)},{h_{11}(1)},\ldots \mspace{14mu},{h_{11}\left( {L - 1} \right)}} \\ {{h_{12}(0)},{h_{12}(0)},\ldots \mspace{14mu},{h_{12}\left( {L - 1} \right)}} \end{bmatrix}},{H_{2} = \begin{bmatrix} {{h_{21}(0)},{h_{21}(1)},\ldots \mspace{14mu},{h_{21}\left( {L - 1} \right)}} \\ {{h_{22}(0)},{h_{22}(1)},\ldots \mspace{14mu},{h_{22}\left( {L - 1} \right)}} \end{bmatrix}}$

Preferably, at step (d), the power ratio is calculated by the expression

${{R_{x}(k)} = \frac{{w_{1}(k)}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right){w_{1}(k)}^{H}}{{w_{o}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right)}w_{o}^{H}}},{k = 0},1,2,3$ ${{w_{1}(k)} = \left\lbrack {w_{1}\mspace{14mu} {w_{2}(k)}} \right\rbrack},{w_{o} = {\left\lbrack {\frac{1}{\sqrt{2}}\mspace{14mu} \frac{1}{\sqrt{2}}} \right\rbrack.}}$

Preferably, at step (h) the SINR for the one or more streams for each PCI is calculated by the expression:

SINR_(x)(k)=R _(x)(k)×SINR_(o) , k=0, . . . , 3

SINR_(y)(k)=SINR_(x)(3−k), k=0, . . . , 3

Preferably, at step (i), the TBS is determined by the expression

$k_{x,\max} = {\underset{k}{argmax}{{{TBS}_{x}(k)}.}}$

Preferably, at step (j), the TBS is determined by the expression

$k_{{xy},\max} = {{\underset{k}{argmax}\left( {{{TBS}_{x}(k)} + {{TBS}_{y}(k)}} \right)}.}$

Preferably, at step (k), whether the PCI is single stream or dual stream is determined by the expression

if TBS_(x)(k _(xy, max))+TBS_(y)(k _(xy,max))>TBS_(x)(k _(x,max)): dual stream

if TBS_(x)(k _(xy,max))+TBS_(y)(k _(xy,max))≦TBS_(x)(k _(x,max)): single stream

Preferably, at step (l), if the PCI is determined to be single stream, PCI=k_(x,max) and CQI=CQI corresponding to TBS_(x)(k_(x,max)).

Alternatively, at step (l), if the PCI is determined to be dual stream PCI=k_(xy,max)

CQI-x=CQI corresponding to TBS_(x)(k _(xy,max))

CQI-y=CQI corresponding to TBS_(y)(k _(xy,max)).

Preferably, the three RSCP values are calculated by the expression:

${{RSCP}_{b}(1)} = {{{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}\; \frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}} + {\sum\limits_{m = 0}^{\lambda - A - 1}\; \frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}} \right.^{2}},{{{RSCP}_{b}(2)} = {{{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}\; \frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}\; \frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}} \right.^{2}},{{{RSCP}_{b}(3)} = {{{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}\; \frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}} + {\sum\limits_{m = 0}^{A - 1}\; \frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}} \right.^{2}},{b = 1},2.}}}}}}}}$

where f_(b)(m, n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna;

p_(b)(m, n) denotes the pattern of f_(b)(m, n)

b=1, 2;

λ is the number of symbols used for calculation of RSCP_(b)(1) and of RSCP_(b)(3) ; θ is number of symbols used for calculation of RSCP_(b)(2),

$\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$

is the smallest integer such that

$\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$

p_(b)(m, n) is the original CPICH at the transmitter and f_(b)(m, n) is the received CPICH at the receiver.

Preferably, the three ISCP values are calculated by the expression:

${{{{ISCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}\; {\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{\lambda - A - 1}\; {\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}}} \right)} - {{RSCP}_{b}(1)}}},{{{ISCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}\; {\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}\; {\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(2)}}},{{{ISCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}\; {\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{A - 1}\; {\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(3)}}},\mspace{79mu} {b = 1},2.}\mspace{20mu}$

where f_(b)(m, n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna;

p_(b)(m, n) denotes the pattern of f_(b)(m, n);

b=1, 2;

λ is the number of symbols used for calculation of RSCP_(b)(1) and of RSCP_(b) (3);

θ is number of symbols used for calculation of RSCP_(b)(2),

$\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$

is the smallest integer such that

$\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$

Preferably, the measurement period consists of the last A symbols of the (n−1)-th slot, the n-th slot, the (n+1)-th slot and the first A symbols of the (n +2)-th slot.

Preferably, A=5.

Preferably, at step (f) the RSCP and ISCP values are averaged by the expression:

${RSCP} = {\sum\limits_{b = 1}^{2}\; {\sum\limits_{k = 1}^{3}\; {{{RSCP}_{b}(k)} \times {g_{RSCP}(k)}}}}$ ${{ISCP} = {\sum\limits_{b = 1}^{2}\; {\sum\limits_{k = 1}^{3}\; {{{ISCP}_{b}(k)} \times {g_{ISCP}(k)}}}}};$

where g_(RSPC)(k) and g _(RSCP)(k) are weighting coefficients.

Preferably, the weighting coefficients are given by

g _(RSCP)(k)=[0, 0, ½]

g _(RSCP)(k)=[⅙, ⅙, ⅙]

In an alternative, if the measurement period starts with the slot number n=0, the RSCP and ISCP are determined by the expression:

${{{RSCP}_{b}(1)} = {{\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}}^{2}},{and}$ ${{ISCP}_{b}(1)} = {\left( {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} \right) - {{RSCP}_{b}(1)}}$

Preferably, at step (h) the SINR is calculated by the expression

${SINR}_{o} = {\frac{RSCP}{ISCP}.}$

Alternatively, at step (h) the SINR is calculated by the expression

${{SINR}_{o} = \frac{2 \times {RSCP}_{current}}{{ISCP}_{current} + {ISCP}_{previous}}},$

where RSCP_(current) and RSCP_(previous) denote the RSCP calculated for the current measurement period and for the previous measurement period respectively; and ISCP_(current) and ISCP_(previous) denote the ISCP calculated for the current measurement period and for the previous measurement period respectively.

The following description refers in more detail to the various features and steps of the present invention. To facilitate an understanding of the invention, reference is made in the description to the accompanying drawings where the invention is illustrated in a preferred embodiment. It is to be understood however that the invention is not limited to the preferred embodiment illustrated in the drawings.

BRIEF DESCRIPTION OF DRAWINGS

FIG. 1 is a flow diagram of the method of the present invention;

FIG. 2 is a schematic diagram of the timing of the measurement period; and

FIG. 3 is a schematic diagram of a measurement period.

DESCRIPTION OF EMBODIMENTS

Referring now to FIG. 1, there is shown a method for estimating PCI and CQI of one or more data streams. The method is based on estimation of the ratio of signal power between the closed-loop and the open-loop. The method 100 takes the input of channel estimates to calculate the power ratio in steps 105 to 115 and takes the input of de-spreaded Common Pilot Channel (CPICH) to calculate the open-loop SINR as shown in steps 130 through to 140. As an example, if the measurement period is L=100 symbols, indexed 0, . . . 99, then the last M=5 symbols indexed 95, 96, 97, 98, 99 may be used. More detail with regard to the measurement period is provided below:

Control then moves to step 110 in which a channel matrix is formed from the average channel estimates in step 105. The average of the channel estimate over the last M symbols of the measurement period is calculated by

${h_{ab}(l)} = {\frac{1}{M}{\sum\limits_{i = m}^{m + M - 1}{{\overset{\sim}{h}}_{{ab},i}(l)}}}$ a = 1, 2 b = 1, 2 l = 0, 1, …  , L − 1

where {tilde over (h)}_(ab,i)(l) is the i-th channel estimate of the a-th received antenna, b-th transmit antenna of l-th path. The channel matrices are given by:

${H_{1} = \begin{bmatrix} {{h_{11}(0)},{h_{11}(1)},\ldots \mspace{14mu},{h_{11}\left( {L - 1} \right)}} \\ {{h_{12}(0)},{h_{12}(0)},\ldots \mspace{14mu},{h_{12}\left( {L - 1} \right)}} \end{bmatrix}},{H_{2} = \begin{bmatrix} {{h_{21}(0)},{h_{21}(1)},\ldots \mspace{14mu},{h_{21}\left( {L - 1} \right)}} \\ {{h_{22}(0)},{h_{22}(1)},\ldots \mspace{14mu},{h_{22}\left( {L - 1} \right)}} \end{bmatrix}}$

Once the channel matrix is determined, control moves to step 115, where for each PCI (i.e. for each w₂(k)) a power ratio between the closed-loop mode and the open-loop mode is calculated according to the expression:

${{R_{x}(k)} = \frac{{w_{1}(k)}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right){w_{1}(k)}^{H}}{{w_{o}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right)}w_{o}^{H}}},{k = 0},\ldots \mspace{14mu},3.$

Step 120 calculates the SINR per stream for each PCI from the power ratio calculated in Step 115 and the open-loop SINR calculated in Step 140 according to the expression:

SINR_(x)(k)=R _(x)(k)×SINR_(o) , k=0, . . . , 3

SINR_(y)(k)=SINR_(x)(3−k), k=0, . . . , 3

At step 130 one or more Received Signal Code Power (RSCP) values and one or more Interference Signal Code Power (ISCP) values corresponding to the one or more transmit antennas is calculated. Preferably, three RSCP and three ISCP are generated for each transmit antenna. In practice, three RSCP and three ISCP has been found to provide a good result, but more or less than three RSCP and ISCP can be used.

The three RSCP values and three ISCP values for each transmitter are determined by the following expressions:

$\mspace{79mu} {{{{RSCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}} + {\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}} \right)}}^{2}},\mspace{79mu} {{{RSCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}} \right)}}^{2}},\mspace{79mu} {{{RSCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}} + {\sum\limits_{m = 0}^{A - 1}\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}} \right)}}^{2}},{{{ISCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}{\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}}} \right)} - {{RSCP}_{b}(1)}}},{{{ISCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(2)}}},{{{ISCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{A - 1}{\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(3)}}},\mspace{79mu} {b = 1},2.}\mspace{25mu}$

Where f_(b)(m, n) denotes the m-th CPICH symbol at the n-th slot of the b-th TX (the outputs of the CPICH de-spreader); and p_(b)(m,n) denote the pattern of f_(b)(m,n). p_(b)(m,n) is the original CPICH at the transmitter and f_(b)(m, n) is the received CPICH at the receiver.

An assumption is made that the measurement period consists of the last A symbols of the (n−1)-th slot, the n-th slot, the (n+1)-th slot and the first A symbols of the (n+2)-th slot, where λ is the number of CPICH symbols used for calculation of RSCP_(b)(1) and of RSCP_(b)(3) ; θ is number of CPICH symbols used for calculation of RSCP_(b) (2);

${\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}}\mspace{14mu}$

is the smallest integer and

$\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$

Preferably, for simplicity, it is recommended that A=5 since empirically this value has been found to provide a good result.

In an alternative at step 120, if the measurement period starts with the slot number n=0, the RSCP and ISCP are determined by the expression:

${{{RSCP}_{b}(1)} = {{\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}}^{2}},{and}$ ${{ISCP}_{b}(1)} = {\left( {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} \right) - {{RSCP}_{b}(1)}}$

Control then moves to step 135 where both the RSCP values and ISCP values over the one or more antennas are averaged to provide an averaged RSCP value and an averaged ISCP value. The averaging is determined by the expression:

${RSCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{RSCP}_{b}(k)} \times {g_{RSCP}(k)}}}}$ ${ISCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{ISCP}_{b}(k)} \times {{g_{ISCP}(k)}.}}}}$

Where g_(RSCP)(k) and g _(RSCP)(k) are the weighting coefficients. Preferably, the values of the weighting coefficients are:

g _(RSCP)(k)=[0, 0, ½]

g _(ISCP)(k)=[⅙, ⅙, ⅙]

The above weighing coefficients have been selected on the basis of a desire to use the last calculated RSCP value so that [0, 0, ½] is used. The value of ½ is derived from the sum of RSCP on 2 antennas so for averaging it needs to be divided by 2. Further, the weighing coefficients have been selected on the basis of a desire to use all calculated ISCP so that [⅙, ⅙, ⅙] is used. The value of ⅙ comes from the sum of ISCP on 2 antennas and 3 slots (k=1,2,3), i.e. the summation is over 6 values. So for averaging, this value needs to be divided by 6.

Control then moves to step 140 where the open-loop SINR is calculated from the averaged RSCP and ISCP determined at step 135. The SINR is calculated by the expression

${SINR}_{o} = {\frac{RSCP}{ISCP}.}$

Alternatively, the SINR may be calculated by the expression

${{SINR}_{o} = \frac{2 \times {RSCP}_{current}}{{ISCP}_{current} + {ISCP}_{previous}}},$

where RSCP_(current) and RSCP_(previous) denote the RSCP calculated for the current measurement period and for the previous measurement period respectively; and ISCP_(current) and ISCP_(previous) denote the ISCP calculated for the current measurement period and for the previous measurement period respectively. Advantageously, the second method may improve calculated results if the channel does not change quickly.

Control then moves to step 120 which requires the power ratio as determined at step 115 and the open-loop SINR as determined at step 140. At step 120 the SINR is calculated for each stream for each PCI from the power ratio and the open-loop SINR (SINR_(x)(k), SINR_(y)(k)). This is determined by the expression:

SINR_(x)(k)=R _(x)(k)×SINR_(o) , k=0, . . . , 3

SINR_(x)(k)=SINR_(x)(3−k), k=0, . . . , 3

Control then moves to step 125 where the closed-loop mode the Transport Block Size (TBS) is determined for a single stream via a single stream CQI table using the calculated SINR as determined at step 120. TBS_(x)(k) is found from the CQI table for single stream mapping scheme, then

$k_{x,\max} = {\underset{k}{\arg \; \max}{{TBS}_{x}(k)}}$

Further, from step 120 control also moves to step 145 where the closed-loop mode the transport block size (TBS) for each stream from a dual stream CQI table is calculated using the calculated SINR as determined at step 120. TBS_(x)(k) and TBS_(x)(k) is found from the CQI table for dual stream mapping scheme, then

$k_{{xy},\max} = {\underset{k}{\arg \; \max}{\left( {{{TBS}_{x}(k)} + {{TBS}_{y}(k)}} \right).}}$

The outputs of steps 125 and step 145 are then fed into step 150, where a comparison of the TBS of the single stream (step 125) and the total TBS of the dual stream (step 145) is compared to determine if single stream or dual stream is selected. In particular this is determined by the expression:

if TBS_(x)(k _(xy, max))+TBS_(x)(k_(xy,max))>TBS_(x)(k_(x,max)): dual stream

if TBS_(x)(k _(xy,max))+TBS_(y)(k _(xy,max))≦TBS_(x)(k _(x,max)): single stream

In the event that step 150 it is determined that the PCI is a single stream, then at step 155:

PCI=k_(x,max)

CQI=CQI corresponding to TBS_(x)(k _(x,max))

Alternatively, if it is found at step 150 that the PCI is dual stream, the output at step 155 is

PCI=k_(x,max)

CQI-x=CQI corresponding to TBS_(x)(k _(xy,max))

CQI-y=CQI corresponding to TBS_(x)(k _(xy,max))

Finally, at step 155 the method outputs the number of streams the CQI estimated for each stream and the PCI. Advantageously the method of determining the closed-loop PCI and CQI calculation is mathematically derived. Further, the method for open-loop SINR calculation can be used for all transmission modes.

FIG. 2 illustrates in more detail the measurement timing involved with the measurement period as detailed in the diagram 100 of the method of the invention, and in particular the timing alignment between measurement period, CQI reference period and CQI period.

FIG. 2 shows a timing diagram 200 which includes a common pilot channel (CPICH), a high speed physical downlink shared channel (HS-PDSCH) and the high speed physical downlink shared channel uplink (HS-PDSCH (uplink). Each of the CPICH, HS-PDSCH and HSDPCCH (uplink) include a number of measurement periods 205, 210, 215 and 220. For ease of reference, only measurement period 220 will be described in detail. Measurement period 220 on the CPICH has an offset t which is the difference between the end of the measurement period 220 and the uplink CQI transmission slot (HSDPCCH Uplink). Measurement period 220 includes N symbols which includes two slots of 10 symbols in the centre and A symbols of the other slots at the two ends such that N=20+2A.

In order for the base-station to apply a CQI value on packet number 4 then the CQI must be sent through the uplink during the CQI4 period 230. In order to send during this period, the CQI value must be calculated during the CQI reference period 225. As a result, the CQI calculation must use the SINR measured during the measurement period 4 (220).

FIG. 3 shows another timing diagram which includes a measurement period of 32 symbols used in step 135 of the method of the invention. In particular, FIG. 3 illustrates how the received signals during a measurement period are used in calculation of RSCP and ISCP. The measurement period consists of 32 symbols. It starts from middle of slot n−1 and ends at the middle of the slot n+2. The symbols are divided into 3 overlap groups. The first and the last group have the same number of symbols. The second group may have different number of symbols.

The method 100 is carried out by a system, for example, by a CDMA based system 100 that receives a plurality of symbols from one or more transmit antennas.

Although the exemplary embodiments of the invention have been disclosed for illustrative purposes, those skilled in the art will appreciate that various modifications, additions and substitutions are possible without departing from the scope of the present invention. Therefore, the present invention is not limited to the above-described embodiments but is defined by the following claims. 

1. A method of estimating PCI and CQI of one or more data streams, each of the one or more data streams including a plurality of symbols, wherein the method includes: (a) receiving a plurality of symbols from the one or more transmit antennas; (b) calculating average channel estimates of the plurality of symbols over a measurement period; (c) forming a channel matrix from the averaged channel estimates; (d) calculating a power ratio between a closed-loop mode and an open-loop mode for each PCI based on the channel matrix; (e) calculating one or more Received Signal Code Power (RSCP) values and one or more Interference Signal Code Power (ISCP) values corresponding to the one or more transmit antennas; (f) Averaging both the RSCP values and ISCP values over the one or more antennas to provide an averaged RSCP value and an averaged ISCP value; (g) Calculating the open-loop SINR from the averaged RSCP and ISCP; (h) Calculating the SINR for the one or more streams for each PCI from the power ratio and the open-loop SINR; (i) determining the Transport Block Size (TBS) for a single stream from a single stream CQI table using calculated SINR; (j) determining the TBS for all streams from a dual stream CQI table using calculated SINR; (k) comparing the TBS of the single stream and total TBS of the dual stream to determine if single stream or dual stream should be selected; and (l) determining PCI and CQI for the stream(s).
 2. The method of claim 1, wherein three RSCP values and three ISCP values corresponding to the one or more transmit antennas are generated.
 3. The method of claim 1, wherein at calculating average channel estimates, the measurement period is determined by a period of N symbols which includes 2 slots of 10 symbols and A symbols of the other slots at either end of the slot such that N=20 +2A.
 4. The method of claim 1, wherein at calculating average channel estimates, calculating average channel estimates is determined by the expression: ${h_{ab}(l)} = {\frac{1}{M}{\sum\limits_{i = m}^{m + M - 1}{{\overset{\sim}{h}}_{{ab},i}(l)}}}$ a = 1, 2 b = 1, 2 l = 0, 1, …  , L − 1 where {tilde over (k)}_(ab,i) (l) is the i-th channel estimate of the a-th received antenna, b-th transmit antenna of l-th path and M is the symbols of the measurement period.
 5. The method of claim 1, wherein at forming, the channel matrix is: ${H_{1} = \begin{bmatrix} {{h_{11}(0)},{h_{11}(1)},\ldots \mspace{14mu},{h_{11}\left( {L - 1} \right)}} \\ {{h_{12}(0)},{h_{12}(0)},\ldots \mspace{14mu},{h_{12}\left( {L - 1} \right)}} \end{bmatrix}},{H_{2} = \begin{bmatrix} {{h_{21}(0)},{h_{21}(1)},\ldots \mspace{14mu},{h_{21}\left( {L - 1} \right)}} \\ {{h_{22}(0)},{h_{22}(1)},\ldots \mspace{14mu},{h_{22}\left( {L - 1} \right)}} \end{bmatrix}}$
 6. The method of claim 1, wherein at calculating the power ratio, the power ratio is calculated by the expression ${{R_{x}(k)} = \frac{{w_{1}(k)}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right){w_{1}(k)}^{H}}{{w_{o}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right)}w_{o}^{H}}},{k = 0},\ldots \mspace{14mu},3.$
 7. The method of claim 1, wherein at Calculating the SINR, the SINR for the one or more streams for each PCI is calculated by the expression: SINR_(x)(k)=R _(x)(k)×SINR_(o) , k=0, . . . , 3 SINR_(y)(k)=SINR_(x)(3k), k=0, . . . , 3
 8. The method of claim 1, wherein at determining the TBS for a single stream, the TBS is determined by the expression $k_{x,\max} = {\underset{k}{\arg \; \max}{{{TBS}_{x}(k)}.}}$
 9. The method of claim 1, wherein at determining the TBS for all streams, the TBS is determined by the expression $k_{{xy},\max} = {\underset{k}{\arg \; \max}{\left( {{{TBS}_{x}(k)} + {{TBS}_{y}(k)}} \right).}}$
 10. The method of claim 1, wherein at comparing, whether single stream or dual stream is determined by the expression if TBS_(x)(k _(xy,max))+TBS_(y)(k _(xy,max))>TBS_(x)(k _(x,max)): dual stream if TBS_(x)(k _(xy,max))+TBS_(y)(k _(xy,max))≦TBS_(x)(k _(x,max)): single stream
 11. The method of claim 1, wherein at determining PCI and CQI, if it is determined to be single stream, PCI=k_(x,max) and CQI=CQI corresponding to TBS_(x)(k_(x,max)).
 12. The method of claim 1, wherein at determining PCI and CQI, if it is determined to be dual stream PCI=k_(xy,max) CQI-x=CQI corresponding to TBS_(x)(k _(xy,max)) CQI-y=CQI corresponding to TBS _(y)(k _(xy,max)).
 13. The method of claim 2, wherein the three RSCP values are calculated by the expression: ${{{RSCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}} + {\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}} \right)}}^{2}},{{{RSCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}} \right)}}^{2}},{{{RSCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}} + {\sum\limits_{m = 0}^{A - 1}\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}} \right)}}^{2}},{b = 1},2.$ where f_(b)(m, n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna; p_(b)(m,n) denotes the pattern of f_(b)(m,n); b=1, 2; λ is the number of symbols used for calculation of RSCP_(b)(2) and of RSCP_(b)(3); λ is number of symbols used for calculation of RSCP_(b)(2), $\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$ is the smallest integer such that $\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$
 14. The method of claim 2, wherein the three ISCP values are calculated by the expression: ${{{ISCP}_{b}(1)} = {{\frac{1}{\lambda}\begin{pmatrix} {{\sum\limits_{m = {10 - A}}^{9}{\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}}^{2}} +} \\ {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} \end{pmatrix}} - {{RSCP}_{b}(1)}}},{{{ISCP}_{b}(2)} = {{\frac{1}{\theta}\begin{pmatrix} {{\sum\limits_{m = {10 - {\theta/2}}}^{9}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} +} \\ {\sum\limits_{m = 0}^{{\theta/2} - 1}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}} \end{pmatrix}} - {{RSCP}_{b}(2)}}},{{{ISCP}_{b}(3)} = {{\frac{1}{\lambda}\begin{pmatrix} {{\sum\limits_{m = {10 - \lambda - A}}^{9}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}} +} \\ {\sum\limits_{m = 0}^{A - 1}{\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}^{2}} \end{pmatrix}} - {{RSCP}_{b}(3)}}},{b = 1},2.$ where f_(b)(m, n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna; p_(b)(m, n) denotes the pattern of f_(b)(m,n); b=1, 2; λ is the number of symbols used for calculation of RSCP_(b)(1) and of RSCP_(b)(3); θ is number of symbols used for calculation of RSCP_(b)(2), $\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$ is the smallest integer such that $\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$
 15. The method of claim 12, wherein the measurement period consists of the last A symbols of the (n−1)-th slot, the n-th slot, the (n+1)-th slot and the first A symbols of the (n+2)-th slot.
 16. The method of claim 15, wherein A−5.
 17. The method of claim 1, wherein at Averaging, the RSCP and ISCP values are averaged by the expression: ${{RSCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{RSCP}_{b}(k)} \times {g_{RSCP}(k)}}}}};$ ${ISCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{ISCP}_{b}(k)} \times {g_{ISCP}(k)}}}}$ where g_(RSCP)(k) and g_(ISCP)(k) are weighting coefficients.
 18. The method of claim 16, wherein the weighting coefficients are given g _(RSCP)(k)=[0, 0, ½] by g _(RSCP)(k)=[⅙, ⅙, ⅙].
 19. The method of claim 13, wherein if the measurement period starts with the slot number n=0, the RSCP and ISCP are determined by the expression: ${{{RSCP}_{b}(1)} = {{\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}}^{2}},{and}$ ${{ISCP}_{b}(1)} = {\left( {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} \right) - {{{RSCP}_{b}(1)}.}}$
 20. The method of claim 1, wherein at Calculating the open-loop SINR, the SINR is calculated by the expression ${SINR}_{o} = {\frac{RSCP}{ISCP} \cdot}$
 21. The method of claim 1, wherein at Calculating the open-loop SINR, the SINR is calculated by the expression ${{SINR}_{o} = \frac{2 \times {RSCP}_{current}}{{ISCP}_{current} + {ISCP}_{previous}}},$ where RSCP_(current) and RSCP_(previous) denote the RSCP calculated for the current measurement period and for the previous measurement period respectively; and ISCP_(current) and ISCP_(previous) denote the ISCP calculated for the current measurement period and for the previous measurement period respectively.
 22. An apparatus that estimates PCI and CQI of one or more data streams, each of the one or more data streams including a plurality of symbols, wherein the apparatus includes: (a) a receiving unit receiving a plurality of symbols from the one or more transmit antennas; (b) a first calculating unit calculating average channel estimates of the plurality of symbols over a measurement period; (c) a forming unit forming a channel matrix from the averaged channel estimates; (d) a second calculating unit calculating a power ratio between a closed-loop mode and an open-loop mode for each PCI based on the channel matrix; (e) a third calculating unit calculating one or more Received Signal Code Power (RSCP) values and one or more Interference Signal Code Power (ISCP) values corresponding to the one or more transmit antennas; (f) an averaging unit averaging both the RSCP values and ISCP values over the one or more antennas to provide an averaged RSCP value and an averaged ISCP value; (g) a forth calculating unit calculating the open-loop SINR from the averaged RSCP and ISCP; (h) a fifth calculating unit calculating the SINR for the one or more streams for each PCI from the power ratio and the open-loop SINR; (i) a first determining unit determining the Transport Block Size (TBS) for a single stream from a single stream CQI table using calculated SINR; (j) a second determining unit determining the TBS for all streams from a dual stream CQI table using calculated SINR; (k) a comparing unit comparing the TBS of the single stream and total TBS of the dual stream to determine if single stream or dual stream should be selected; and (l) a third determining unit determining PCI and CQI for the stream(s).
 23. The apparatus of claim 22, wherein three RSCP values and three ISCP values corresponding to the one or more transmit antennas are generated.
 24. The apparatus of claim 22, wherein at calculating average channel estimates, the measurement period is determined by a period of N symbols which includes 2 slots of 10 symbols and A symbols of the other slots at either end of the slot such that N=20+2A.
 25. The apparatus of claim 22, wherein at calculating average channel estimates, calculating average channel estimates is determined by the expression: ${h_{ab}(l)} = {\frac{1}{M}{\sum\limits_{i = m}^{m + M - 1}{{\overset{\sim}{h}}_{{ab},i}(l)}}}$ a = 1, 2 b = 1, 2 l = 0, 1, …  , L − 1 where {tilde over (h)}_(b)(l) is the i-th channel estimate of the a-th received antenna, b-th transmit antenna of l-th path and M is the symbols of the measurement period.
 26. The apparatus of claim 22, wherein at forming, the channel matrix is: ${H_{1} = \begin{bmatrix} {{h_{11}(0)},{h_{11}(1)},\ldots \mspace{11mu},{h_{11}\left( {L - 1} \right)}} \\ {{h_{12}(0)},{h_{12}(0)},\ldots \mspace{11mu},{h_{12}\left( {L - 1} \right)}} \end{bmatrix}},{H_{2} = \begin{bmatrix} {{h_{21}(0)},{h_{21}(1)},\ldots \mspace{11mu},{h_{21}\left( {L - 1} \right)}} \\ {{h_{22}(0)},{h_{22}(1)},\ldots \mspace{11mu},{h_{22}\left( {L - 1} \right)}} \end{bmatrix}}$
 27. The apparatus of claim 22, wherein at calculating the power ratio, the power ratio is calculated by the expression ${{R_{x}(k)} = \frac{{w_{1}(k)}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right){w_{1}(k)}^{H}}{{w_{o}\left( {{H_{1}H_{1}^{H}} + {H_{2}H_{2}^{H}}} \right)}w_{o}^{H}}},{k = 0},\ldots \mspace{11mu},3.$
 28. The apparatus of claim 22, wherein at calculating the SINR, the SINR for the one or more streams for each PCI is calculated by the expression: SINR_(x)(k)=R _(x)(k)×SINR_(o) , k=0, . . . , 3 SINR_(y)(k)=SINR_(x)(3−k), k=0, . . . , 3
 29. The apparatus of claim 22, wherein at determining the TBS for a single stream, the TBS is determined by the expression $k_{x,\max} = {\underset{k}{\arg \; \max}{{{TBS}_{x}(k)}.}}$
 30. The apparatus of claim 22, wherein at determining the TBS for all streams, the TBS is determined by the expression $k_{{xy},\max} = {\underset{k}{\arg \; \max}{\left( {{{TBS}_{x}(k)} + {{TBS}_{y}(k)}} \right).}}$
 31. The apparatus of claim 22, wherein at comparing, whether single stream or dual stream is determined by the expression if TBS_(x)(k _(xy,max))+TBS_(y)(k _(xy,max))>TBS_(x)(k _(x,max)): dual stream if TBS_(x)(k_(xy,max))+TBS_(y)(k _(xy,max))≦TBS_(x)(k _(x,max)): single stream
 32. The apparatus of claim 22, wherein at determining PCI and CQI, if it is determined to be single stream, PCI=k_(x,max) and CQI=CQI corresponding to TBS_(x)(k_(x,max)).
 33. The apparatus of claim 22, wherein at determining PCI and CQI, if it is determined to be dual stream PCI=k_(xy,max) CQI-x=CQI corresponding to TBS_(x)(k_(xy,max)) CQI-y=CQI corresponding to TBS_(y)(k_(xy,max)).
 34. The apparatus of claim 23, wherein the three RSCP values are calculated by the expression: ${{{RSCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}} + {\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}} \right)}}^{2}},{{{RSCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}} \right)}}^{2}},{{{RSCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}} + {\sum\limits_{m = 0}^{A - 1}\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}} \right)}}^{2}},{b = 1},2.$ where f_(b)(m,n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna; p_(b)(m,n) denotes the pattern of f_(b)(m,n); b=1, 2; λ is the number of symbols used for calculation of RSCP_(b)(1) and of RSCP_(b)(3); θ is number of symbols used for calculation of RSCP_(b)(2), $\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$ is the smallest integer such that $\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$
 35. The apparatus of claim 23, wherein the three ISCP values are calculated by the expression: ${{{ISCP}_{b}(1)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - A}}^{9}{\frac{f_{b}\left( {m,{n - 1}} \right)}{p_{b}\left( {m,{n - 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}}} \right)} - {{RSCP}_{b}(1)}}},{{{ISCP}_{b}(2)} = {{\frac{1}{\theta}\left( {{\sum\limits_{m = {10 - {\theta/2}}}^{9}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} + {\sum\limits_{m = 0}^{{\theta/2} - 1}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(2)}}},{{{ISCP}_{b}(3)} = {{\frac{1}{\lambda}\left( {{\sum\limits_{m = {10 - \lambda - A}}^{9}{\frac{f_{b}\left( {m,{n + 1}} \right)}{p_{b}\left( {m,{n + 1}} \right)}}^{2}} + {\sum\limits_{m = 0}^{A - 1}{\frac{f_{b}\left( {m,{n + 2}} \right)}{p_{b}\left( {m,{n + 2}} \right)}}^{2}}} \right)} - {{RSCP}_{b}(3)}}},\mspace{20mu} {b = \text{1, 2.}}$ where f_(b)(m,n) denotes the m-th symbol at the n-th slot of the b-th transmit antenna; p_(b)(m,n) denotes the pattern of f_(b)(m,n); b=1, 2; λ is the number of symbols used for calculation of RSCP_(b)(1) and of RSCP_(b)(3); θ is number of symbols used for calculation of RSCP_(b)(2), $\theta = {2 \times \left\lceil \frac{\lambda}{2} \right\rceil \mspace{14mu} {where}\mspace{14mu} \left\lceil \frac{\lambda}{2} \right\rceil}$ is the smallest integer such that $\left\lceil \frac{\lambda}{2} \right\rceil \geq {\frac{\lambda}{2}.}$
 36. The apparatus of claim 33, wherein the measurement period consists of the last A symbols of the (n−1)-th slot, the n-th slot, the (n+1)-th slot and the first A symbols of the (n+2)-th slot.
 37. The apparatus of claim 36, wherein A=5.
 38. The apparatus of claim 22, wherein at Averaging, the RSCP and ISCP values are averaged by the expression: ${RSCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{RSCP}_{b}(k)} \times {g_{RSCP}(k)}}}}$ ${{ISCP} = {\sum\limits_{b = 1}^{2}{\sum\limits_{k = 1}^{3}{{{ISCP}_{b}(k)} \times {g_{ISCP}(k)}}}}};$ where g_(RSCP)(k) and g_(ISCP)(k) are weighting coefficients.
 39. The apparatus of claim 37, wherein the weighting coefficients are given by g _(RSCP)(k)=[0, 0, ½] g _(ISCP)(k)=[⅙, ⅙, ⅙]
 40. The apparatus of claim 34, wherein if the measurement period starts with the slot number n=0, the RSCP and ISCP are determined by the expression: ${{{RSCP}_{b}(1)} = {{\sum\limits_{m = 0}^{\lambda - A - 1}\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}}^{2}},{and}$ ${{ISCP}_{b}(1)} = {\left( {\sum\limits_{m = 0}^{\lambda - A - 1}{\frac{f_{b}\left( {m,n} \right)}{p_{b}\left( {m,n} \right)}}^{2}} \right) - {{{RSCP}_{b}(1)}.}}$
 41. The apparatus of claim 22, wherein at Calculating the open-loop SINR, the SINR is calculated by the expression ${SINR}_{o} = {\frac{RSCP}{ISCP}.}$
 42. The apparatus of claim 22, wherein at Calculating the open-loop SINR, the SINR is calculated by the expression ${{SINR}_{o} = \frac{2 \times {RSCP}_{current}}{{ISCP}_{current} + {ISCP}_{previous}}},$ where RSCP_(current) and RSCP_(previous) denote the RSCP calculated for the current measurement period and for the previous measurement period respectively; and ISCP_(current) and ISCP_(previous) denote the ISCP calculated for the current measurement period and for the previous measurement period respectively. 